Non‐associative Lambek Categorial Grammar in Polynomial Time

Mathematical Logic Quarterly 41 (4):476-484 (1995)
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Abstract

We present a new axiomatization of the non-associative Lambek calculus. We prove that it takes polynomial time to reduce any non-associative Lambek categorial grammar to an equivalent context-free grammar. Since it is possible to recognize a sentence generated by a context-free grammar in polynomial time, this proves that a sentence generated by any non-associative Lambek categorial grammar can be recognized in polynomial time

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Citations of this work

Product-free lambek calculus is NP-complete.Yury Savateev - 2012 - Annals of Pure and Applied Logic 163 (7):775-788.
Complexity of the Universal Theory of Residuated Ordered Groupoids.Dmitry Shkatov & C. J. Van Alten - 2023 - Journal of Logic, Language and Information 32 (3):489-510.

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